In mathematical logic and theoretical computer science, a rewrite system has the strong normalization property (in short: the normalization property) if every term is strongly normalizing; that is, if every sequence of rewrites eventually terminates to a term in normal form. A rewrite system may also have the weak normalization property, meaning that for every term, there exists at least one particular sequence of rewrites that eventually yields a normal form.
Famous quotes containing the word property:
“Children are potentially free and their life directly embodies nothing save potential freedom. Consequently they are not things and cannot be the property either of their parents or others.”
—Georg Wilhelm Friedrich Hegel (1770–1831)